Home › AP Calculus BC › Mathematics › Techniques of Integration › Instead, a technique built on the differentiatio…
Instead, a technique built on the differentiation product rule swaps one integral for another. That technique is integration by:
APowers
BParts
CPoints
DPairs
Answer & Solution
Correct answer: B. Parts
1. One integral is exchanged for a simpler one.
2. The product rule is behind it.
3. It is integration by parts.
_Source: OpenStax Calculus Volume 2, Chapter 3, Techniques of Integration._
Related questions
For a rational function, the first thing to recognise is the presence of simple:Before choosing a technique, a student must first recognise when integration by parts is:Integration by parts also has a version adapted for use with:Some improper integrals cannot be evaluated directly, so a student compares them with a chWhen the limit does exist and gives a finite value, the integral is said to:Evaluating such an integral, a student finds the limit does not exist. The integral is theThe other kind is taken over a closed interval where the function has an infinite:One kind of such integral is taken over an interval that is: